Q\omega Q
\left\{
\begin{aligned}
\underset{j=1}{\overset\infty{\Huge\mathrm{K}}}\cfrac{a_j}{b_j}&
=\cfrac{a_1}{b_1+\cfrac{a_2}{b_2+\cfrac{a_3}{b_3+\dotsb}}}&
=\frac{a_1}{b_1+\frac{a_2}{b_2+\frac{a_3}{b_3+\dotsb}}}\\
&
=\lim_{n\to\infty}\smallint^n_0f(x)dx&
=\int^\infty_0g(x)dx\\
\end{aligned}
\right.
QωQ⎩⎨⎧j=1K∞bjaj=b1+b2+b3+⋯a3a2a1=n→∞lim0∫nf(x)dx=b1+b2+b3+⋯a3a2a1=∫0∞g(x)dx
Q\omega Q
\left\{
\begin{array}{lll}
\underset{j=1}{\overset\infty{\Huge\mathrm{K}}}\cfrac{a_j}{b_j}&
=\cfrac{a_1}{b_1+\cfrac{a_2}{b_2+\cfrac{a_3}{b_3+\dotsb}}}&
=\frac{a_1}{b_1+\frac{a_2}{b_2+\frac{a_3}{b_3+\dotsb}}}\\
&
=\lim\limits_{n\to\infty}\int^n_0f(x)dx&
=\displaystyle\int^\infty_0g(x)dx\\
\end{array}
\right.
QωQ⎩⎨⎧j=1K∞bjaj=b1+b2+b3+⋯a3a2a1=n→∞lim∫0nf(x)dx=b1+b2+b3+⋯a3a2a1=∫0∞g(x)dx
qwqalphabetachideltaepsilonetagammaiotakappalambdamunuomegaphipiproptopsirhosigmathetaupsilonxitauzeta\qwqαβχδϵηγικλμνωϕπ∝ψρσθυξτζ\varqwq××××ε×××ϰ××××φϖ∝×ϱςϑ××××\QwqABXΔEHΓIKΛMNΩΦΠ×ΨPΣΘΥΞTZ\varQwq×××Δ×××××××××ΦΠ×××ΣΘΥΞ××
\triangle\blacktriangle\triangleleft\lhd\blacktriangleleft\unlhd\uparrow\downarrow\updownarrow\uparrow\Uparrow\upuparrows\upharpoonleft\upharpoonright\updownarrow\gets\leftarrow\Leftarrow\nleftarrow\nLeftarrow\longleftarrow\Longleftarrow\leftleftarrows\twoheadleftarrow\leftarrowtail\hookleftarrow\leftharpoonup\leftharpoondown\dashleftarrow\Lleftarrow\Lsh\looparrowleft\curvearrowleft\circlearrowleft\mapsto\leadsto\leftrightarrows\leftrightharpoons\leftrightarrow\nleftrightarrow\longleftrightarrow△▲◃⊲◀⊴↑↓↕↑⇑⇈↿↾↕←⇐↚⇍⟵⟸⇇↞↢↩↼↽⇠⇚↰↫↶↺↦⇝⇆⇋↔↮⟷\triangledown\blacktriangledown\triangleright\rhd\blacktriangleright\unrhd\Uparrow\Downarrow\Updownarrow\downarrow\Downarrow\downdownarrows\downharpoonright\downharpoonleft\Updownarrow\to\rightarrow\Rightarrow\nrightarrow\nRightarrow\longrightarrow\Longrightarrow\rightrightarrows\twoheadrightarrow\rightarrowtail\hookrightarrow\rightharpoondown\rightharpoonup\dashrightarrow\Rrightarrow\Rsh\looparrowright\curvearrowright\circlearrowright\longmapsto\leftrightsquigarrow\rightleftarrows\rightleftharpoons\Leftrightarrow\nLeftrightarrow\Longleftrightarrow▽▼▹⊳▶⊵⇑⇓⇕↓⇓⇊⇂⇃⇕→⇒↛⇏⟶⟹⇉↠↣↪⇁⇀⇢⇛↱↬↷↻⟼↭⇄⇌⇔⇎⟺
\xleftarrow{QwQ}\xLeftarrow{QwQ}\xhookleftarrow{QwQ}\xtwoheadleftarrow{QwQ}\xleftharpoonup{QwQ}\xleftharpoondown{QwQ}\xleftrightarrow{QwQ}\xtofrom{QwQ}\xmapsto{QwQ}\mathllap{QwQ}\mathclap{QwQ}\binom{QwQ}{QwQ}\overline{QwQ}\widetilde{QwQ}\boxed{QwQ}\check{QwQ}\grave{QwQ}\hat{QwQ}\mathring{QwQ}\ddot{QwQ}\cancel{QwQ}\xcancel{QwQ}\vec{QwQ}\tiny QwQQ\omegaQ\Large QwQ\huge QwQQwQQwQQwQQwQQwQQwQQwQQwQQwQ□QwQ□□QwQ□(QwQQwQ)QwQQwQQwQQwQˇQwQˋQwQ^QwQ˚QwQ¨QwQQwQQwQQwQQωQQwQQwQ\xrightarrow{QwQ}\xRightarrow{QwQ}\xhookrightarrow{QwQ}\xtwoheadrightarrow{QwQ}\xrightharpoonup{QwQ}\xrightharpoondown{QwQ}\xLeftrightarrow{QwQ}\xrightleftharpoons{QwQ}\xlongequal{QwQ}\mathrlap{QwQ}QwQ\brack{QwQ}{QwQ}\underline{QwQ}\widehat{QwQ}\fbox{QwQ}\acute{QwQ}\bar{QwQ}\tilde{QwQ}\dot{QwQ}\breve{QwQ}\bcancel{QwQ}\not{QwQ}\small QwQ\large QwQ\LARGE QwQ\Huge QwQQwQQwQQwQQwQQwQQwQQwQQwQQwQ□QwQ□[QwQQwQQwQ]QwQQwQQwQQwQˊQwQˉQwQ~QwQ˙QwQ˘QwQQwQQwQQwQQwQQwQ
\Bbb{A}{\bf Aa0}\boldsymbol{Aa}\frak{Aa0}\mathbin{Aa0}\mathcal{A0}\mathscr{A}{\rm Aa}{\tt Aa0}{\sf Aa0}ABCDEFGHIJKLMNOPQRSTUVWXYZABCDEFGHIJKLMNOPQRSTUVWXYZabcdefghijklmnopqrstuvwxyz0123456789ABCDEFGHIJKLMNOPQRSTUVWXYZabcdefghijklmnopqrstuvwxyzABCDEFGHIJKLMNOPQRSTUVWXYZabcdefghijklmnopqrstuvwxyz0123456789ABCDEFGHIJKLMNOPQRSTUVWXYZabcdefghijklmnopqrstuvwxyz0123456789ABCDEFGHIJKLMNOPQRSTUVWXYZ0123456789ABCDEFGHIJKLMNOPQRSTUVWXYZABCDEFGHIJKLMNOPQRSTUVWXYZabcdefghijklmnopqrstuvwxyzABCDEFGHIJKLMNOPQRSTUVWXYZabcdefghijklmnopqrstuvwxyz0123456789ABCDEFGHIJKLMNOPQRSTUVWXYZabcdefghijklmnopqrstuvwxyz0123456789
\nless\le\leqq\ll\preceq\in\sube\subseteqq\neg\cap\equiv\triangleq\imath\Re\gimel\infty\Finv\Complex\diamonds\flat\lang\vert\bot\multimap\setminus\boxplus\smile\otimes\bigcap\sum\int≮≤≦≪⪯∈⊆⫅¬∩≡≜ℜℷ∞ℲC♢♭⟨∣⊥⊸∖⊞⌣⊗⋂∑∫\ngtr\ge\geqq\gg\succeq\ni\supe\supseteqq\forall\cup\ne\cong\jmath\Im\digamma\surd\Game\R\hearts\natural\rang\Vert\top\times\centerdot\boxminus\frown\circledast\bigcup\biguplus\oint≯≥≧≫⪰∋⊇⫆∀∪=≅ℑϝ√⅁R♡♮⟩∥⊤×⋅⊟⌢⊛⋃⨄∮\leqslant\lneq\lneqq\prec\npreceq\notin\subsetneq\subsetneqq\exist\complement\eqcirc\eqsim\ell\partial\daleth\intercal\circledR\Z\clubs\sharp\lfloor\vee\vdash\div\bowtie\boxtimes\oplus\odot\bigwedge\bigcirc\iint⩽⪇≨≺⋠∈/⊊⫋∃∁≖≂ℓ∂ℸ⊺®Z♣♯⌊∨⊢÷⋈⊠⊕⊙⋀◯∬\geqslant\gneq\gneqq\succ\nsucceq\notni\supsetneq\supsetneqq\nexists\uplus\circeq\simeq\wp\eth\beth\mho\circledS\Bbbk\spades\dagger\rfloor\wedge\dashv\cdot\diamond\boxdot\circleddash\circledcirc\bigvee\bigodot\oiint⩾⪈≩≻⋡∋⊋⫌∄⊎≗≃℘ðℶ℧Ⓢk♠†⌋∧⊣⋅⋄⊡⊝⊚⋁⨀∬\nleqslant\nleq\nleqq\nprec\precneqq\sub\nsubseteq\nsubseteqq\because\empty\doteq\approx\pounds\hbar\nabla\angle\copyright\quad\star\ddagger\lceil\curlyvee\pm\circ\lozenge\square\ominus\shortmid\prod\bigoplus\iiint≰⊀⪵⊂⊈∵∅≐≈£ℏ∇∠c◯⋆‡⌈⋎±∘◊□⊖∣∏⨁∭\ngeqslant\ngeq\ngeqq\nsucc\succneqq\supset\nsupseteq\supsetneqq\therefore\varnothing\doteqdot\sim\aleph\hslash\backepsilon\measuredangle\divideontimes\qquad\bigstar\wr\rceil\curlywedge\mp\bullet\blacklozenge\blacksquare\oslash\shortparallel\coprod\bigotimes\oiiint≱⊁⪶⊃⊉⫌∴∅≑∼ℵℏ∍∡⋇★≀⌉⋏∓∙⧫■⊘∥∐⨂∭
\color{black}黑色\color{gray}灰色\color{lightgray}浅灰\color{brown}棕色\color{red}红色\color{magenta}品红\color{orange}橙色\color{lime}青柠\color{green}绿色\color{cyan}青色\color{blue}蓝色\color{violet}罗兰黑色灰色浅灰棕色红色品红橙色青柠绿色青色蓝色罗兰\color{darkgray}深灰\color{silver}银色\color{white}白色\color{maroon}栗色\color{fuchsia}桃红\color{pink}粉红\color{yellow}黄色\color{olive}橄榄\color{aqua}水绿\color{teal}靛青\color{navy}海蓝\color{purple}紫色深灰银色白色栗色桃红粉红黄色橄榄水绿靛青海蓝紫色
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